解析函数是复变函数论主要的研究对象，而解析函数的五个等价条件又贯穿了我们对复变函数论学习的全过程。
Analytic functions of complex variable function is the main object of study, and the five equivalent conditions of analytic functions penetrate the whole process of learning of complex function.
静态关键字将仅仅尝试在当前类中解析调用，而不是在定义函数的类中执行。
The static keyword will simply try to resolve the call in the current class instead of the class the function was defined in.
我们将考察使用这些函数解析和检查输入而不进行手动编码的原因，并介绍一些如何使用这些新函数的基本示例。
We will look at reasons for why you would use these functions for parsing and checking input, instead of hand-coding, and we cover some basic examples of how to use these new functions.
您可以通过两个函数查看结果：getRawResponse()函数将生成完整的未解析结果，而docs() 函数将返回带有指定访问程序的文档数组。
You can view the results through two lenses: The getRawResponse() function yields the entire, unparsed result, while the docs() function returns an array of documents with named accessors.
对于函数级数，研究其和函数的解析性质很重要，但函数级数必须具有一致收敛性，而判断函数级数的一致收敛性往往是比较困难的。
However, this study should be based on the fact that the series must have consistent convergence, the judgment of which is rather difficult.
结果在拉格朗日的视野中，微积分是关于函数的一种代数形式演算，而函数是由一个解析表达式给出并且均可展成幂级数。
Results in perspective of Lagrange, the calculus was a kind of algebraic calculation of the function given by an analytical expression, which could be developed into power series.
结果在拉格朗日的视野中，微积分是关于函数的一种代数形式演算，而函数是由一个解析表达式给出并且均可展成幂级数。
Results in perspective of Lagrange, the calculus was a kind of algebraic calculation of the function given by an analytical expression, which could be developed into power series.
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